Titlebook: Dynamic Programming for Impulse Feedback and Fast Controls; The Linear Systems C Alexander B. Kurzhanski,Alexander N. Daryin Book 2020 Spri

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https://doi.org/10.1007/978-3-658-03708-6ch are presented accordingly in terms of respective conjugate spaces. These arrays of problems form a scale discussed in the present chapter. A similar situation arises in the problem of dynamic state estimation. In this section, we consider stationary systems.

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Commitment: Wollen Sie wirklich?are assumed to be unknown but bounded by a given convex set. Once again the key element of the solution is the Principle of Optimality and its infinitesimal counterpart, the related Dynamic Programming Equation, [.]. The corresponding value function may be calculated here as the limit of optimal val

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Commitment: Wollen Sie wirklich?impulses . These restrictions are an analogy of state constraints for systems controlled by ordinary impulses of Chap. . (see also [., .]). Discussing the problem of optimal control under higher impulses and state constraints we describe it first in terms of the theory of distributions [., .]. indic